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* these are dependencies for gcc 4 Graphite engine build. * CLooG 0.18.0 includes ISL 0.11.1 which is the backend that the build script enables. * PPL is needed by GCC build even if it isn't the chosen backend.
381 lines
10 KiB
C++
381 lines
10 KiB
C++
/* Test minimization of NNC polyhedra.
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Copyright (C) 2001-2010 Roberto Bagnara <bagnara@cs.unipr.it>
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Copyright (C) 2010-2011 BUGSENG srl (http://bugseng.com)
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This file is part of the Parma Polyhedra Library (PPL).
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The PPL is free software; you can redistribute it and/or modify it
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under the terms of the GNU General Public License as published by the
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Free Software Foundation; either version 3 of the License, or (at your
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option) any later version.
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The PPL is distributed in the hope that it will be useful, but WITHOUT
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ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
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FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License
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for more details.
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You should have received a copy of the GNU General Public License
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along with this program; if not, write to the Free Software Foundation,
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Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02111-1307, USA.
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For the most up-to-date information see the Parma Polyhedra Library
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site: http://www.cs.unipr.it/ppl/ . */
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#include "ppl_test.hh"
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#include <algorithm>
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namespace {
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bool
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test01() {
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Variable x(0);
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Variable y(1);
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// Building a square.
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Constraint_System cs;
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cs.insert(x >= 0);
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cs.insert(x <= 6);
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cs.insert(y >= 0);
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cs.insert(y <= 6);
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NNC_Polyhedron ph(cs);
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nout << "Topologically closed square" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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// Removing all the vertices using strict inequalities.
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cs.clear();
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cs.insert(x + y > 0);
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cs.insert(x + y < 12);
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cs.insert(x - y < 6);
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cs.insert(x - y > -6);
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ph.add_constraints(cs);
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nout << "After vertices removal:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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ph.minimized_generators();
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Generator_System gs;
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gs.insert(closure_point());
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gs.insert(closure_point(6*x));
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gs.insert(closure_point(6*y));
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gs.insert(closure_point(6*x + 6*y));
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gs.insert(point(3*x));
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gs.insert(point(3*y));
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gs.insert(point(3*x + 6*y));
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gs.insert(point(6*x + 3*y));
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NNC_Polyhedron known_result(gs);
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bool ok = (ph == known_result);
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const Generator_System& min_gs = ph.minimized_generators();
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bool ok1 = (std::distance(min_gs.begin(), min_gs.end()) == 8);
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nout << "After NNC minimization:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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return ok && ok1;
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}
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bool
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test02() {
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Variable x(0);
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Variable y(1);
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// Building a square.
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Constraint_System cs;
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cs.insert(x >= 0);
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cs.insert(x <= 1);
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cs.insert(y >= 0);
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cs.insert(y <= 1);
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NNC_Polyhedron ph(cs);
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nout << "Topologically closed square" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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// Removing all the vertices using strict inequalities.
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cs.clear();
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cs.insert(x + y > 0);
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cs.insert(x + y < 2);
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cs.insert(x - y < 1);
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cs.insert(x - y > -1);
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ph.add_constraints(cs);
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nout << "After vertices removal:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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ph.minimized_generators();
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Generator_System gs;
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gs.insert(closure_point());
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gs.insert(closure_point(x));
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gs.insert(closure_point(y));
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gs.insert(closure_point(x + y));
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gs.insert(point(x, 10));
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gs.insert(point(y, 10));
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gs.insert(point(x + 10*y, 10));
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gs.insert(point(10*x + y, 10));
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NNC_Polyhedron known_result(gs);
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bool ok = (ph == known_result);
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const Generator_System& min_gs = ph.minimized_generators();
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bool ok1 = (std::distance(min_gs.begin(), min_gs.end()) == 8);
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nout << "After NNC minimization:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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nout << endl;
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nout << "known result" << endl;
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print_constraints(known_result.constraints(), "*** known constraints ***");
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print_generators(known_result.generators(), "*** known generators ***");
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return ok && ok1;
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}
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bool
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test03() {
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Variable x(0);
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Variable y(1);
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// Building a square.
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Constraint_System cs;
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cs.insert(x >= 0);
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cs.insert(x <= 1);
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cs.insert(y >= 0);
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cs.insert(y <= 1);
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NNC_Polyhedron ph(cs);
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nout << "Topologically closed square" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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// Removing all the vertices using strict inequalities.
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cs.clear();
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cs.insert(x + y > 0);
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cs.insert(x + y < 2);
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cs.insert(x - y < 1);
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cs.insert(x - y > -1);
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ph.add_constraints(cs);
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nout << "After vertices removal:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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Generator_System gs;
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gs.insert(point(x + y, 4));
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gs.insert(point(x + 5*y, 4));
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gs.insert(point(5*x + y, 4));
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gs.insert(point(5*x + 5*y, 4));
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NNC_Polyhedron ph2(gs);
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ph.intersection_assign(ph2);
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nout << "After intersection:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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ph.minimized_generators();
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gs.clear();
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gs.insert(closure_point(x + y));
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gs.insert(point(x + y, 4));
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gs.insert(point(x + 4*y, 4));
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gs.insert(point(4*x + y, 4));
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NNC_Polyhedron known_result(gs);
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bool ok = (ph == known_result);
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const Generator_System& min_gs = ph.minimized_generators();
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bool ok1 = (std::distance(min_gs.begin(), min_gs.end()) == 4);
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nout << "After NNC minimization:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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return ok && ok1;
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}
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bool
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test04() {
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Variable x(0);
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Variable y(1);
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// Building an open square.
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Generator_System gs;
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gs.insert(closure_point());
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gs.insert(closure_point(15*x));
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gs.insert(closure_point(15*y));
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gs.insert(closure_point(15*x + 15*y));
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// All of these points, but a (any) single one of them, are redundant.
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gs.insert(point(3*x + 3*y));
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gs.insert(point(6*x + y));
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gs.insert(point(9*x + y));
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gs.insert(point(12*x + 3*y));
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gs.insert(point(3*x + 12*y));
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gs.insert(point(6*x + 14*y));
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gs.insert(point(9*x + 14*y));
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gs.insert(point(12*x + 12*y));
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gs.insert(point(x + 6*y));
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gs.insert(point(x + 9*y));
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gs.insert(point(14*x + 6*y));
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gs.insert(point(14*x + 9*y));
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NNC_Polyhedron ph(gs);
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nout << endl << "Before NNC minimization:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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ph.minimized_constraints();
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nout << endl << "After NNC minimization:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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gs.clear();
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gs.insert(closure_point());
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gs.insert(closure_point(15*x));
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gs.insert(closure_point(15*y));
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gs.insert(closure_point(15*x + 15*y));
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gs.insert(point(x + y));
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NNC_Polyhedron known_result(gs);
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bool ok = (ph == known_result);
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const Generator_System& min_gs = ph.minimized_generators();
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bool ok1 = (std::distance(min_gs.begin(), min_gs.end()) == 5);
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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print_constraints(known_result.constraints(),
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"*** known_result constraints ***");
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print_generators(known_result.generators(),
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"*** known_result generators ***");
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return ok && ok1;
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}
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bool
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test05() {
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Variable x(0);
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Constraint_System cs;
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cs.insert(x > 0);
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cs.insert(x < 2);
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NNC_Polyhedron ph1(cs);
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cs.clear();
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cs.insert(x > 2);
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cs.insert(x < 3);
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NNC_Polyhedron ph2(cs);
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ph1.upper_bound_assign(ph2);
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(void) ph1.is_empty();
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nout << "(Weakly) minimized poly hull" << endl;
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print_constraints(ph1.constraints(), "*** ph1 constraints ***");
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print_generators(ph1.generators(), "*** ph1 generators ***");
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NNC_Polyhedron copy_ph1(ph1);
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const Constraint_System& ph1_cs = ph1.constraints();
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const int num_constraints = std::distance(ph1_cs.begin(), ph1_cs.end());
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const Constraint_System& ph1_min_cs = ph1.minimized_constraints();
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const int num_minimized_constraints = std::distance(ph1_min_cs.begin(),
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ph1_min_cs.end());
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print_constraints(ph1, "*** after ph1.minimized_constraints() ***");
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nout << "num_constraints = " << num_constraints << endl;
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nout << "num_minimized_constraints = "
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<< num_minimized_constraints << endl;
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int num_points = 0;
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for (Generator_System::const_iterator i = copy_ph1.generators().begin(),
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gs_end = copy_ph1.generators().end(); i != gs_end; ++i)
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if ((*i).is_point() || (*i).is_closure_point())
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++num_points;
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copy_ph1.minimized_generators();
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int num_minimized_points = 0;
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for (Generator_System::const_iterator i = copy_ph1.generators().begin(),
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gs_end = copy_ph1.generators().end(); i != gs_end; ++i)
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if ((*i).is_point() || (*i).is_closure_point())
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++num_minimized_points;
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bool ok = (num_constraints == num_minimized_constraints + 1
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&& num_points == num_minimized_points + 1);
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print_generators(copy_ph1,
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"*** after copy_ph1_minimized_generators() ***");
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nout << "num_points = " << num_points << endl;
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nout << "num_minimized_points = "
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<< num_minimized_points << endl;
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return ok;
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}
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bool
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test06() {
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Variable x(0);
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Constraint_System cs;
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cs.insert(x > 0);
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NNC_Polyhedron ph(cs);
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cs.clear();
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cs.insert(3*x >= 1);
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cs.insert(2*x <= 1);
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ph.add_constraints(cs);
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nout << endl << "Before NNC minimization:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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ph.minimized_constraints();
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NNC_Polyhedron known_result(1);
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known_result.add_constraint(3*x >= 1);
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known_result.add_constraint(2*x <= 1);
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bool ok = (ph == known_result);
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nout << endl << "After NNC minimization:" << endl;
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print_constraints(ph.constraints(), "*** ph constraints ***");
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print_generators(ph.generators(), "*** ph generators ***");
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return ok;
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}
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} // namespace
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BEGIN_MAIN
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DO_TEST_F8A(test01);
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DO_TEST_F8(test02);
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DO_TEST(test03);
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DO_TEST_F8(test04);
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DO_TEST(test05);
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DO_TEST(test06);
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END_MAIN
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